Resources | Subject Notes | Physics
This section explores the properties of thin lenses, focusing on key terms and their application in understanding how lenses form images.
The focal length (f) of a lens is the distance between the lens and its principal focus. It is a fundamental property of a lens and determines its ability to converge or diverge light.
The principal axis is an imaginary straight line that passes through the center of the lens. It is perpendicular to the surface of the lens.
The principal focus (or focal point) is the point where parallel rays of light converge (for a convex lens) or appear to diverge from (for a concave lens) after passing through the lens.
The distance from the lens to the principal focus is the focal length.
The lens formula relates the focal length of a lens to the object distance (u) and the image distance (v) of an image formed by the lens.
The formula is:
$$ \frac{1}{f} = \frac{1}{u} + \frac{1}{v} $$Where:
It's important to define object and image distances:
Term | Definition | Type of Lens | Sign |
---|---|---|---|
Focal Length (f) | Distance between the lens and the principal focus. | Convex or Concave | Positive (convex), Negative (concave) |
Principal Axis | Imaginary straight line passing through the center of the lens, perpendicular to its surface. | N/A | N/A |
Principal Focus | Point where parallel rays of light converge (convex) or appear to diverge from (concave). | N/A | N/A |
Object Distance (u) | Distance of the object from the lens. | N/A | Positive or Negative |
Image Distance (v) | Distance of the image from the lens. | N/A | Positive or Negative |